ESS
Grade-10
Easy
Question
Horizontal movement of ocean water due to wind on the surface of ocean is called
- Ocean current
- Surface current
- Global current
- Alternative current
Hint:
Surface current
The correct answer is: Surface current
- A current is a stream of moving water that flows through the ocean.
- Surface currents are caused mainly by winds on the surface.
- So, the correct option is b.
Related Questions to study
ESS
What is the effect of altitude on temperature?
- Air at higher altitude is under less pressure than air at lower altitude because there is less weight of air above it.
- So it expands and cools.
What is the effect of altitude on temperature?
ESSGrade-10
- Air at higher altitude is under less pressure than air at lower altitude because there is less weight of air above it.
- So it expands and cools.
ESS
________is the strongest evidence for climate change.
________is the strongest evidence for climate change.
ESSGrade-10
ESS
The given image shows______________.
![Climate Change in the Recent Past: A Scientific Exploration | Elan Ness-Cohn](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALYAAAD+CAYAAACX+/8FAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAFhGSURBVHhe7Z0FWFZp+v/97+5vd6d0xhm7O7BQlJLulpAWEAQJURCRELEQCQVEEbEDMbAFFWwUGwNbVCzs7v7+n/s5xz3OTs/O7vDyns91vRecc7+E+Dn3uZ88tWRkajJH2QvyS34p+Is8/h6QkVF0yGNBZwkxJCOjuJDHgs4SYkhGRnEhjwWdJcSQjIziQh4LOkuIIRkZxYU8FnSWEEMyMooLeSzoLCGGZGQUF/JY0FlCDMnIKC7ksaCzhBiSkVFcyGNBZwkxJCOjuJDHgs4SYkhGRnEhjwWdJcSQjIziQh4LOkuIIRkZxYU8FnSWEEMyMooLeSzoLCGGZGQUF/JY0FlCDMnIKC7ksaCzhBiSkVFcyGNBZwkxJCOjuJDHgs4SYkhGRnEhjwWdJcTQL/P+3Ts8f/ECT54+w7PnL8WzP8+1q9dRfu6KeCQj89+BPBZ0lhBDv8zxg4fQRas/uht6oaOGI2wHxuPSrcdi9McJHxEHQ99J4tGvY8niXPS2Csaz1+/FMzIyPw95LOgsIYZ+mT3F2/BNe3NsOXAau3aVQlXdGvqe8Xj/QXzDjzAsIhYm/ini0a/j0IH9mJyzDK/f/cw3lpH5BPJY0FlCDP0ypVu2o4VafzwTjzetXop6Xe3xSkysy1dsQOSYachds0M4wQiPjINZQCr//Nr1a5gxdzmiJ8xAxuxVePjsNTv7AcW7DuDuo6fIW7oOh05dxp07d7B1bzn/mg/v32LJ0jWIHDcdmXNW4sa9n79DyCgn5LGgs4QY+mX2bt2Oxt3tceb6Q1ReugBjI2f0dYnlsVHRY9GwhyPCRqWhiYoZAsbM4+eHjxwNc1Hs+XMXwrR/OMYmz0YPTTv0D5/KzxvaeKOrjheaqTpi5+HzyF2Sh69VvXgsNSkVHXS8EZ80C4b9glBYcoyfl5H5FPJY0FlCDP0yh0r24Kvmemiv7YGWPayg6xCO81UPcOfaJdRtZ4JtRyr5+w7u2Y7abUxw6/ELxMWP/1fG5nx4h0OHj8M/YBi6mAXxU3qm/aFqFYa7j4UG6Zx5C9FUezD/3NcvCKoWQ3Dhyi1+LCPzY5DHgs4SYuiX2bttBxp3s8P2Q2dxofK6eBY4ULITbTXc8fSNeOLlY6j0skPZhSqMGZfwL7GLCjeiu44LLNxHwMbeD+r2w9nZD9AycUFG/l7+HmLufBI7AFTh3LhWCUfXIDRUsYCGVRD2lV8S3iQj8wnksaCzhBj6ZajGbt7LCQ8/Cixy+fwpfN3WGLtPCrKfOXqAHZui6sEzjGIZ2yqElRzvX6NFGz0kL9jM37N0wWx0MaWM/QHaZq6YvLSEnyc+ik0/5p3YMn3x/AkTPAAWfhP5sYzMp5DHgs4SYuiX2bmxCJ+3MsH1x9To+wRWXgQOiUbjXi6sfs5B255WGDByGg8NDhkOba9E9p630NCyg7nXKESPy0DLrhZQMQmmL4aKuiXGz9/K309kZc/CF108+efDw0fDxicOKdMWoUdfJ0SkLOHnZWQ+hTwWdJYQQ7/MtUuVmDo7H09fvxPPSHxgcufMzoVP4BhMX1TAywhiy9ZdyCsQyoyKs2cQPDwBMUnzsH//cSxbvY2d/YD5S1Zh30lpEKf8eDn7Hpv45+dOn8Go8VMxMGQcO1eIV2/lvm2ZH0IeCzpLiCEZGcWFPBZ0lhBD1Z9HT55h3pINWLZWKltkZAjyWNBZQgxVf46eOI9atXuibgdz3L7zQDwrI6PgYj9/8RIqOh6o9Vk3pGb9bxqRb968xfv371FReR3bSg5h++4yXL95BxMzFmJI1GSs21SCXXuPwnnQKDj7x/GLb9LURTB2DEXwyFScOXcZ7oFj+fG8vA3YVXoUjgNj4DZ4DE6cvoAFywoxfPRUZM5egfsPHrOfcRj7D59E1a27/Od/+CBPK/g1kMfc5k8QQ4qB2+B41PpSFW3VnfHo8VPxrMSdew8RFpuGKTPyuJC/hnc0a/H5S5QeLEdmzjLsKC3DmsJdMHYIhRETsuz4WQxl31PDzBcRY6bh4uUqRCdkI27STJTsO4rzF65i1qJ1WLKyGDdv38OR8nNYv3k3drMG8sNHT7GVXRB0fOb8ZVxiX7tw2UbMXLgW127cxpqNuzBy/HSMTpqFK9dvwTN4HHoaemPClHkoPVAO/X4hsHSLwE52QWzefgB5+UU4fqqCX3AyEuSxoLOEGFIMxk+eh1rf9uGv7AVrxLPAk6fPucyt1RxR6y8d0FLNAfcf/nBeycuXr5gYF3h2zMhZDnOnoQgckcxlMXUeBjeWeXfsKeMCbtyyj5+nO8X/OnOSuHTh7jt8gl9kV5n0S1YVwYz9vpTxT5y+CNeA0XDwjsLKgh3830O/s7JCHgs6S4ghxYD+E/9fA038tZE2erDMdu/+IyxdXYwuuqxE+Vad1+DtNVxwtkLoPnz2/AVKWKlAt/dN2/ZB3WwQdGwCsfeQIMwK1hCljPtrs3t1gC6y16/f4uCR05g+J5/dDfawkmg31Ix9YegwBIePneH/XrpDKAvksaCzhBhSDO6yUuO7jhb4rIU+arcxRidtN/ytcV/+qlVfE537umN7SRmKdh7E+YtX4eQ3Chrmg3h2rrp5F8dOnmdS/NvQaQ3g/fsPPGvT3Yaye8SYTKgaeCE0dgquXLvJzh/B6xpcvpDHgs4SYqh6cpdlZLrtbtq2H3OWrEfU+BlooGKNL1oa4qvWRvh7U13+kTJ4d/0BGJM8G31ZRiahKy5dw+VrtxQqG/+RUCl2+lwlz956dsFQN/FltfoR3g6oaZDHgs4SYqh6kbeqmDWivNCilwO+Ypn5/5rooFY9DdT6Tp2LXIedo4xNr89bGKChihVm567njcdLV5S31vw59rDGLF3sQ6KnQMtiEOblFYgRxYc8FnSWEEPVi1ETc1Dr7ypcZN5Y/KY3+1wD/2ymx8SWpKYXlSG6tsF4/vyV+NUyP8eLF6+Qv34bK8+WYfP2/Rgalcp7ehQZ8ljQWUIMVS+oR+Bo+Tn+h6e+3skz8hA2OgMdtV3xdTtTnrV5tm5pwD/+v/pavGvs9l154Oa3QD0pYTFT0MfUl/fBv3ipmMmBPBZ0lhBD1RtqGAWNTGWt/lA07maDL1oZ4kv2qtvBjH8kwWvV7QM19h90mTWWZH4b12/cQTlry/S1Hswz+ctX/zaDs5pDHgs6S4ih6gvVhVnzV/NBjK0lh3lN/Q9WkjTuZssHPtppOLMGpZVQg9fpxXtGqNEk89s5eOQUb2iu3ViiUHKTx4LOEmKo+kF90INHpMDRN/ZfPRuLV2wSBGbZOWBEMj/nMDAGY1JmY2zqHHzbwRy1/toJLXra/2tYWua3U3nlBvTth2DjVmllU3WGPBZ0lhBD1Q8adrbxjMS9B4/EM0DcJNao/FoNX7DSo/zUBX6OurD2HDjOPz99vhIug+LgF56osPVidaFwSyk6arnytk51hzwWdJYQQ9WLcZPn/egf1D0wHrX+TwUeQWPEMwLpOctxtUpe8PtHc+XaLWwo2oOSfdV7dwDyWNBZQgxVHyZMmQ8tq8F4/OTjDiYCVPO1orkgX6ryORSf4syydEL6fPFI5o9k554j6KDpyts61RXyWNBZQgxVH0KiJ+PU2R+uRqfJSNQz8rG2/pSNW/ZiUPhv20pN5tcTmzgTo1kZWF0hjwWdJcRQ9WB90W6cOCPUzr+Ft2/foezYWT7yKPPHQ7MN9x86yefqVEfIY0FnCTH050Oz1mieR/GOA+KZ38YollFiErLFI5k/mtCYNL4gojpCHgs6S4ihP59bt+9D23rwj86j/jXQVNQehl54+uy5eEbmj4RWDfmEJohH1QvyWNBZQgz9+dDwbi9jnx9dGfNr+PD+A/LXbcerGjgttTpw8swlrC7cJR5VL8hjQWcJMfTn8/zFK8xdsgFv3/1w35JfC2Xtyf+j9ZDKBq35pMUN1RHyWNBZQgxVDzYU7+ELZn8v1JtCgwo3bsqjjn8ktDCOJpnR8rTqCHks6CwhhqoHtJJb0zKAZ+/fS/DIydjHWvAyfxznLl7lC5upy7U6Qh4LOkuIoepD/0GjcPDo77/lPWQ1Og2zy/wxkMw0+lidpwSTx4LOEmKo+vD6zRvMX1qALbsOimd+GzRi2ctk4Pe2Opb5fVD/tWfwWPiFJYpnqifksaCzhBiqXtDK65a9HHnN/Xug/4xJUxeLRzK/l+Vrt8HYaeivfkrcnwV5LOgsIYaqHxs278b4KXNxteq2eObXc+rcJbnO/g+4e+8RBo9IxqFjZ/BKAeZlk8eCzhJiqPriNWQ87H2if/MkHHog07GTFeKRzK+F9iPppueJYaPS8fKlYiw2II8FnSXEUPXl2bMX/I88KjGHyX39V98Wae+8oMhPnn8j87OQ0BHxmXyK6q59R8WzigF5LOgsIYaqP7QpDE1p7a7vhUUrhI3hf47y0xcQHic8mUzmp6GNdFYX7kRnTRe+J2F17dL7OchjQWcJMaQ4rGL/CSPHZfFNG5MzFrF68Ke7ofYfPvWv7c5kvg+N0g4IHgf/4Un8b3TxsuL2IpHHgs4SYkjxOHO+Eh4Bo9HTyAcHyk6xBmPlD7YvS5mey3cwlRG4cese0qYv4TvBjhyfhZiEGQot9EfIY0FnCTGkuJy7cBVVN+/AI2gsejPJp89ZiaesLn/y5DmfKUgjmf++GkeZuHTlBt93m+Z50P4hLn6jcPj4GTFaMyCPBZ0lxJDiQyvZaVPGLTsPYlXBDvQxHghPJvuc3A187R4NNtR0aE77w0dPsKv0CN9vOz5pNrrpePCVR7QzLe0fUhMhjwWdJcRQzYJKkpNnLjKp12Ptxl3oqufJtw8enZTDN7osPXACt+/c5ytvFJ1Ll2/w/VU2bd3Hd1VVN/ODtqU/inYc4DvO0t2spkMeCzpLiKGaC4ncQcuFb5W2nWV0WkJmYD8EasY+WLl+Owq37EPS1EUoKC7F06fPecarblB/8rkLV/jSLBo0ofWHboHx/OKl4W5D+xBMzsrjv7syTiUgjwWdJcRQzSYpczEO/dvEqmtVt/mihnUs2w0MTcCA4PFcHvfAMXzL3XGT5/L6PT55NmbMW8WFocUQew+W4/yla3zz9Vev3vzubYrfvn2Lhw+f8H75W+zuQY/9oKx75+5D5K0uRvioDCSz35se/aFvF4LerLTKX7eNX4AhrLRYsrKItx1q4n7fvxXyWNBZQgzVbGjzHOqr/TVP3KAnku09VM6FOstEjxg7jXeL0UOUZi9ax2/ztJEPZUt6Jk4vgwF8Ix/aHowe92HpGo5tuw/zrZBt3IbzC4UumMhxWdBj5RANNtEGkHr9gqFm6MOfSZPP7hy6LPbxMRzT565E1Pgs3lagi+/0+cv8cSTyw5Z+HPJY0FlCDNVsKCtStyA9QOmPgLLkG5ZxK6/e4MP2tCc3lTz0OJCV63fg8tWbfJPHpSuL+XIq2lST+t2Lt+3nO1jR9m20axV9PY2syvxnkMeCzhJiqOZDK9gjx04Xj2RqEuSxoLOEGKr50ODEgbKT8u28BkIeCzpLiCHlIHz0VGxkDTSZmgV5LOgsIYaUg4S0BXyfP5maBXks6CwhhpQDGoGkJ4spKi9ePMeD37nvSk2GPBZ0lhBDygP1jNCkqf82b189Q/r0OdCx9kNXHQ/YecegcKewyLi87CDikufg6avfNswfHBILn1G//sKsunwR0eOmofJWzd7TkDwWdJYQQ8rDzIVrYO4aLh79d3jz6gns7LzweSsTjBifjfSZS2DhNBgG7nF8j471K5ahfV8v3Hr82+Y+93ceDPvQTPHolzl6cB+a9bDD/lPVdwvgPwLyWNBZQgwpDzRap2UZwPuQ/1vMzJyGWvV1UXb++z/j5p0HXGzi4zyVT3tpXrx4gbfvpJHMmzdv494DaYjf3WMI+od/v8vy1q3buP/gp8sT6m/nsJ/z8Ue9ef0Sd+7cFw5qAOSxoLOEGFIujp2o4EPq/xXev4WmniOcI346s+4sKoKpywghe68vwNBxWUhOm4HW6q64dJfV0beqYO8Wguaqtizj2mJwzDT+dZ4DQv8l9tuXTxEaPhodNJzQkb1iUhfj3wf3z584Dh27ITh36znw6gE8AqIRNX4aNE090aCjGQLjZ+HNe+nCUlTIY0FnCTGkXNCihE8f2vRH8oEJ176HNZLmbxHP/JC1eXn4tqMtFzE/Px+1vuiGToZ+WLpuF169eQMHp0HoYBiAMnYB7i7djzRx+15Pz1A4h2fxz1MSU9G0jzuu33mEitPH8W0bA+RuOsRjHzm2rxT/aG6EY1dZ1n99H4076qGd7kAUl5Rh3ux5+FtzU5ytkp7xo6iQx4LOEmJIuaB1fapG3nz+xx/Nh9fP0EnVGmOzC8UzP2TDihVoptqfi71i2TLU7WiDyttCOXH/xhXUa2eMokMX+fGnUCniMmIm/1zP2AVttD35XOvg6FR82UQTQePn8thHyg/swzcdrXD8GvveL++hlaolCvYIk8FuVp5Fw24OOHZJ8UsS8ljQWUIMKR9zczdgz4E/Zu7I93kPKztvaPaPEY9/CBe7pzMXe/GixehlHSoEGDcunUPDDpY4cO6H86hJbNdI4ZEZvXTsYemXyP4d65A1bxVyVxbjzKXvT1klset2tEa5KHabXtZMbGG/lYssyzfs7ojySsV/mjF5LOgsIYaUEFZa0rbFz/8LuxxtXrcWtb7sjsxcaXfSh/fvYMWGrfzzwpX5aCpm7NzFuehhHsTPEy+fPUSLLiYIT14qngGuXBeeNkxiOw+fwT/v5zAQBgOk9Zyvnj/i02k/hWfsDlLGJrHXlwgPpiKxG8hi1zxoqZi6uR/WF/2+bdR+iaSJU/D/6qmjs64XjB2CUK+tAXpYhfIG44ZlS1G7rSUXe97ceWil7cW/5iNLFi/BPxpowtwjClbOgdBxiuDnHR39YBk4hX9+ouwAGrTVhZbtEAwIikf9DiZIm7eBxz5ydO8e/KWxHo5eYTX2i7v4rp0+Vm0XHm1XceII/tnKDEcu3uPHigx5LOgsIYaUE7qFB7Ia9b9FWdkxxCfNRFhcBmblFuDBY+ExIlcvVSJvldC4PFdxAfkFJfzzT9m37wCiJ2QhPmUujp8TMvH2Hbuxbb80uHTpwjmMTclB1IQZ2LD98Pe6CokHd+9g4YpNePj8LfDuFfuZm3D5hlBTP3l4H4tWbsb9J4q3j8i/Qx4LOkuIIeWEGpGHj53hq2FkFBfyWNBZQgwpL4GRKZidu148klFEyGNBZwkxpLzk5m/mi3tpCzUZxYQ8FnSWEEPKCy3bylm4VjySUUTIY0FnCTGk3NBAzfK1QlfcH8WzZ09QdeMu3osTND4d5bx//wEeP/3hWscHDx/i5q0ffzDUrdt3vzdv5CPXq27hxSvlXqlOHgs6S4gh5WbNxl3QtArAmz9kA50PWLRwKTqoO6KTZn+01x6Ak5X3cOlcOWx8ohExejLaqdmhcVdbzFgqXEx3rl6Bub0/3/+kTS87GDiNwKUbQv/ywzs34DIgFM172qN5d2t4RwlzUB7erIK9azA693WFio4HlhX9vkeb1ATIY0FnCTGk3NCzJW0HjORPx/pPef74Huq1M0TKgmI8evgAC5auxcWbT3DmxCHUqt0dBu4xfKuGxMQ0/LWpAc5cu8ckvYaM7DxcunobVyor0bS9IWIzV/Hv5+7uj7baPjhYfh4lJbsxevJ8vH/3Fv2d/aHnPhpPnr3EikW5+LKtBc5cVfw+6d8DeSzoLCGGZK5ev4XT5yrFo9/Pm1fPoWXihu7G/sicswo37wtzQMoO7MEXbUxx7oY46ejdM7RQMUXyou388MWzR5g+Ow/DYiejcQcjxExbiZdP7+LzprpYU/L9zX4e3LyKRh0MYDNoHOIScxAZNxm1vu6J+Rv2iu9QLshjQWcJMSRDz62hZ7n/EUPst27dwIi4VHTVckIdJnPBnhM4f6oMtTtY4fxHsT+8REc1K6Tk7cG5U8fQoosZTFwjkb1gDTR0nRHNxH5y5wo+b2mMkhPfn9d9+/J5NO1shrBxOfxJxMnTczErdwMqq+SM/RExJEPo24fwrcP+E16/eo1HT4QRRsKFlRIOoVNwgdXYX7WzwIWbj/n5Y/v34h9NdHG88i7iI0ejl10UP09o9nVE+JQ8vH/7Ck076CNysjRvhJ46/OThPZbtTZDEyp2P3Ll9G5dvyGJ/RAzJELQF8cEj/9ne0fdvXENvHSfYekfDPzwBjbpYInPpdlReOInPmvWFllUgPAaPQr22hhgQkca/Zm52Dr5qbYyBQ8fD1CkEn9XvjSGJC3hsycLF+FtDLVh5jIStRyjUbUPx9sMHLJmzAH9r1Bf2vnFwGjgCjbrZYv3u/8ZsxeoPeSzoLCGGZD5Ce0r/J1vvfmANu/37D2FSxhxEjZ2GDduFyf/Hy/ahdnszJM1YjpRpC5FfuJufJ969eYmlK9YgakwmikvLcfhoOfYfl554tmfvfoxOnIFxqfNQdlKap727dB9GJWRhbMo87D16Hso6xkQeCzpLiCEZgtYfmrsO55Oj/mgO7d2JWo30ceX+739OvMyPQx4LOkuIIZmP0Fa9I/4Le/ydO3MSLoFjcfOB8j425L8FeSzoLCGGZD5l/+GTfO9qGcWAPBZ0lhBDMp8yOCIZk6YuFI9kqjvksaCzhBiS+ZQdpUfQx8wPr+SnBSgE5LGgs4QYkvmU12/eYO3GEv44DZnqD3ks6CwhhmT+HXrcRmpWrngkU50hjwWdJcSQzL9DD2Pqpj+APwNGpnpDHgs6S4ghmR+DnjN+6ux/PjFK5r8LeSzoLCGGZH6M23cfYPd+YbsCmeoLeSzoLCGGZH4Mmsray3gg7t6v2ftLKzrksaCzhBiS+SmcfEchPWeZeCRTHSGPBZ0lxJDMT3Hq7CUcPPL9if4y1QvyWNBZQgzJ/Bz0tLEz5y+LRzLVDfJY0FlCDMn8HAOHJiBynPzw0+oKeSzoLCGGZH6OXXuP8Cf7ylRPyGNBZwkxJPNL0LPQL17+/v7TMtUD8ljQWUIMyfwS0RNmICRa2MJXpnpBHgs6S4ghmV+i/PQFqJn44slTaaGuTPWAPBZ0lhBDMr+GnaVH8Oz5D7cmk/lzIY8FnSXEkMyvYWvJIYwYKzyaTqb6QB4LOkuIIZlfw+VrN6Gi487nkMhUH8hjQWcJMSTza4kcn4VBwyfJixCqEeSxoLOEGJL5tdD87Ja9HFB6UDk3p6mOkMeCzhJiSDl5cP8etmzfi6rbP15avHn1AiV7DuFUxRXxDD3v/BWa9rDDuMnzxDMyfzbksaCzhBhSTrYVbUatf3ZCb7vheP7m+0/cIu5evYjaDdXgHPb9/ush0VMQMDxJPJL5syGPBZ0lxJBysr24GH9r0Ae1vuqJsKQfrm+8e+0S6jZVh+vwDPGMwN17D6FlNRibtu0Tz8j8mZDHgs4SYkg52b6lGP9oooXPWuijVgNdbBAfx/wREvu75ppwj/i+2IShwxDYeY0Uj2T+TMhjQWcJMaScbC8uwl/qayJw1DS06KSPpmruqHogjSz+nNjjp8zje4/I/PmQx4LOEmJIOaFSpNYXPbCk+AQK1+SzP047OIRKT+r9ObGvXLsFS7cIrN8s7Zoq8+dAHgs6S4gh5UQQuzumrzzAjz29hqDWX1SQnb+LH9+9dvEnxSaSMhejr02geCTzZ0EeCzpLiCHlZPuWIi52xtI9/PjejSto29mQ1dzmOHf9Id4+uoVvm2kwsafy+L8zf2khvm5rioeP5A0s/0zIY0FnCTGknHwsRaYuE8QmtmwsRK1/doaOWzzu3LyOJm36/mTGvnHrHrrpe/HNdWT+PMhjQWcJMaSc/JjYRFT0ONT6R3f4hU1C805G8Bjx4xmbWJy/GYaO9MjqH/aDy/xvII8FnSXEkHLysRT5d7HfPHsIDX1H1PqmD2rV18TA6J+e0XfgyCn8paEW9hw4Lp6R+V9DHgs6S4gh5eSnMjZx7MA+1G6qhVp11JjYP72Q9+mzF2iu2g/564TnNcr87yGPBZ0lxJByUlRYwP4gzZG0cId45vtkTc1m8WZwGJIinvlxFiwrhLN/HJf8x6AyhWYDvnr1Gm/YxydPn+HBg8d48fwl3rx+g+vXr2H/wUM4cfIkqqru4tmz1/RAHPGrZX4J8ljQWUIMKScXK84hanQG9hz7iY0n373CpCk5yCv4YUb/lNdMzgYqVli2Zgs/JpEfPX6CS5VVOHjoJA6XncK5iisoO3oGGwpKMG1GPnwDJmF4ZAoW5K5CVs5y+AXGwS8yFT7RsYhPHIn1mxdjTeEC7Nm/GQ8e/v6nmCkD5LGgs4QYkvlPeP3mLdQt/BEzUdii4dbt+zhw6BTyV+9AzuxVmDlnNSYlL8SQ0Mlw8RgNG8dYGFmNhKXTUMxfPBtp2Stg7e4Ej+ERcIgKgZt/V6RMG4aZCycgavwADI21xaSpYdiyMx8PH9/kP0NGgjwWdJYQQzL/Kddv3GGZ9THu33+Ek6cv4ur12yjacgCTM/JY1l8C/yFT4BWQjL4mofDwmYCIkVNh6RCFnDkrETduNrppeUPffDAGBg2HuYMFPAdbY3CkFQaPsIGRXW90UO2E7lqdYedihrSsMTh8ZD+rVuSeGII8FnSWEEMyv4cqJnPFhct484bVxIxnz55jy7aDOHL0LK5cvYmjx8+jaOtBpE3Ph09AEjR0A+EbmIJi9p6TZy7D228CYuKyMWveevj6T4Qfe6mquqFzFyto9jWEg3tXDBrcF63aqeOzf/ZCo8Z9ULtOF3z+VVs0a9ULTo6+2LRRKH+UGfJY0FlCDMn8FqiRuHP3UaRmLsPCpZtwqOwEk/w2tu88jIJNe3Dk2Dku79Hj57CuYDfS2Ptm5KzC5PQlWLpyO9YUlGIVe7myzJ00OReLcjciIWkBjEyCmbxG6KbeBYP8+iA2zAJTRveHl4s1mrcwQ/OW5mjRQht6WnrQ1zZk/5mt2asVjM18cfmK8pYo5LGgs4QYkvk10JN7KyrOYNv2XYgbk4OYsXMwNXs1Vq/fhW0lx7BtZxmOlVdgUspiLFi8iT/Qv/JKFUr2HMO+AyexZsNujJ20GLMWF2NK5nIYMpEXL9+GiNhsXrLY2bMa22kkdPV9oaOnjbBAE6TFuWNG0lCEhE5AWtp07FyViarSLNw9sQwxEWHQ72OO2p91QsiQOLx9pZwPRyWPBZ0lxJDML0FZeuHi9Zg9JxMDfEYgatRsnD1/BRUXr+Ji5XVsLNqHgb7jMHbCbPTVD8Tagj28HNm2qwwx8TlImpKH6DGzERGdzV5ZLAObQ62PF+YvKsCk1MXs4wYsWlKIYeGTMcBrLOLZRTMsdAy8PYchbEQsdu7ZjWc3T+HNzWN4cWET3t4oBJ4X4N3Febi4Iw1rsqNwu2Ij3r86gQ/vHom/tXJAHgs6S4ghmZ/j0eOHWJxbyOrgMQiLTMaExOnYxTL0zVsPcK3qNvbsPc6ybAA++0of//xCD05ucbh87TbmzFsHA8MAdO7qAgPzcCboNExipUdv9QEIGJwAF7dYpLMyZenyYkTHTEPqlMUIHTYJ9vbDkZ6xBL6sBre2i8Kc7Byc378ad6+ewpOKYjyrLMbzy6vw7HQ2Xp7LwfuLs/GhPAvPzizA/Qsr8PLxdrx7XSX+9jUf8ljQWUIMyfwUDx7exeYtuxAdNQIJE0ciPTsNO0pWY/b86SjcVIiiLWVMvkh8VUcP9Rpbo6fmYBRtO4Rr12/BzCIEf/ubKr76ShMNGpmwzLyIZfuxLCOPRt6yIgwOmghX9xi4ukXDyWkEhoWlQk/fG3oGg9BDtT+MTYLQtYcLYobHY8fiBFwqL8Gjih14cmY5XlTm4va2NDw+NB0Pj8zAlQ0J7DgJj47n4MXdDXhxLQ9vHyjHSnryWNBZQgzJ/JD3OHL0MBbmFmH4yESMSwjC7AWJmDFrDOYvTsLY1Ej4hw2CgbUl6jfWx7ffGcHIIhzz87bi2InzSEicjy+/0sA332iidm0NqGt4wss7HlraA5E+dSmcXaLQpas92razRmcVO6j1dkUvNRd8U1cTTZoaoW1bc9Srr4m636jjr/9Qw+ihAbh7cBGeXTuEx0fn4dmJLLy4movHB6fhalE6ru6ejStbpuHZ2bl4cWURHp9ZiCfl0/D++Qnx31NzIY8FnSXEkMz3+PAeS1fkwcVrFAwtI+HsNRDTcuKxZNlUzJybgdCwSHRSYUL26oFufTTRtKUR6tbVQxfVAVi6cid2lx5jjT8/fP55L3zzdR8mdm/0UfeEmVkwy8KDERefzUR2Q/36uuzr1NG0qSEaNuyLevX6omUrC7RoYYb69bTYOW2072CLtp1ssHb2RNzZlsIydSEencjFzc1JeF65AC9uLMfj47Px9Owi3DwwG8+v5OLlhbl4WD4LlwoT8eR4Bt4+Oir+w2om5LGgs4QYkvmU3aUb4TBgEHrpBME/fCKmzxrPXqMxZOQg6Fr4ol4DE6ipe6BdewfUb2iFBg1NUb+BEVq16YdtO4/wHpEGjQzx5Zeq+PprNXz7rQZatbZk2dqbZe3RGMzqaz19XyawEfse1uxr+6Ixy/qt21hBl10Qfdj3rl1blQmvh8ZNDGGg74kHZ/Nx7+Aclo0L8PjsKlQVp+JpSTKen52NV7dZaXItFy+uL8OLS/Pw9MJCvLy9Ek9urGcXQQ6elqfj7eOaKzd5LOgsIYZkPvL40QOMiPPE8Dh3JKenYdmqpUjJHA7/4Q6ITQxG/KTx0DFwhaVdODp1dUXH7gPQrrMrGjQ2wwDvMSg/eYHX1p+xbF33m95MWgPoG/jDm5UhXbv1Z0Kzi0PPl0lrhC5d7HmJ0rKVOZowgUn+tm1tmOQG6NjRmmf59h36QU3DFxVHluM9E/XlrU14eoaVGnun4MnKKDwpScHLu6vwvGI+K1Fm4uWV+bhXmoaqg7NYA/IQ3r48iFc31+FZeQZe362ZCyLIY0FnCTEkQ9AQddacCdCxbo6EKUOxZccqLFyeibikQERNcEdotA/6uXuhGSs9qKZW6eYCD694ODlHsfrYA5nTl2FIaBLq1KG6uhcrNbRZvWzKG4F9+/rwTExZ+8sv1VkJos1eWqz80GKCOzKBbdCipRlat7aAU/8o2NtHMOm90L59PzRo44jSbYuAi0vwtGIFnrOG4QtWbjw/NwcvHxfh5ZOtvK5+diwTL84vxKOjc3G9eBJe3FqN14+34f2LM7h9ogA3j6xj778n/mtrDuSxoLOEGJIhlq7OgY1nT/iFWfPZddtK1mDkuAFwHNgL9p4maNPBAv/8QgPf1TOCs2ssawDGoKeaJ8KHT8HseeswwCsO//xnLy51HVZKtGlrie49+qN5C1NeZhgZ+0NV1Yln8Xr1dFmZQoILNXa37k7Q0xsEHR1f2DtEwMQkEL16ubGLwQvWbuOxfs0C4OFqPDmWjSeV+Xj9YC1eP1yLt0+3Mnk341XlfNzfk4SqUib8zZO4dYyVIadW4MaeTNw+tQMXKsqxedNCXDy5lzUhataUWPJY0FlCDMmUHd8N32HG8Anphxmz5uHx4yeYl5cBz0A9uA1WR4t2uvjyK0M0amKFgOAUJCTOhgrLtF4+Y7FwcSHGT5yLho0M8MUXVFczub/qhS5dnVgmd2eZWx89VF2YvI5MdivUY8f1G+jjq696o1lzE/YeV6j2dGONyyHQ0RXkpoZmv37hvH9cz2QYulpHY3n+LKBiJp6fnIFHB6fi8ekc3CJxS6bi2q5snN40HRf3rsSb5w/x8uENXDu2BSV5Y7F1dSZ2HyjGnKUpyJwdiyPs31qTII8FnSXEkHJz595NTEwbgslZI1G4eRsTew3Spk1HVHwYJqQNY2L7oEN3T1b3OjAJPVnpEYm27UyRkjqfz+KbnrUczZsbMal74Ztv+rCXGi8zOqv0Y6WELZNYj0vekpUaDRroou632vjuOz12bM4bk7Z2YejLZDYwCICurh80NL2Y2CEYPiIdFjYj0LWPH2q390BrgxAc3DQNT3eloLJgCrYsGIVVcyKxYnYkStZl4caVs7h65RyePX2M588e48bVChwoXYf8dTOxccsyrGAfp88djeTMcFSy99UUyGNBZwkxpLy8ef0aM2bGY1CYCRe7dO8BjBwTiWHRUai4cByrNyzH9DnrsHLtLkSMSENQyCRk5+TziU7lJyowfkIOE3IQK0G688bid99p45u6GqzU0GGNxgCWpfsLGVnVmfdw1KuvxWrwXvjnP7rD0Wk45rISxsJyCDQ1vZnUvujvPBJ+gyaIcgdBRy8AappMdu0ANOsdiMDRiTi0Kh7bVyajZOcaLM6fgglTBmLOgjhcunwWL54/w9u3H/Dy5StcqjyNU2eP4tSZw9hesg45CyewcisbU1nWXrYmi899qQmQx4LOEmJIeTl18iBCQ03Rz0sVPqHmmD4zDZMyJ2DfwYN4/eolHj58zPcN2bvvONIylvBVMWVHz2Iay9IjozJgYhaIb7/VYqVHD3zLhP7uu75o0FCf94D07TsQDdnnJGmzZkZo1doM9b5TZxldnYndmdXQjlizdicWLNqA8QmzMWZsNoKCJsKL1epGxoEwZi8qZdq0s4OW3mBWDrlAy3YEZs2PQcaMwVhXtAizFk+E71AjxCf7IXv+WBRvW46z54/h6rUKXLl6HterLuL4ib04WLadZewczFwwgbUd1mL3vk38QqgJkMeCzhJiSDl5/fY1MjNHwM1TFZZuXdDfV5NlvyE4c/YQz+TPn7/AK/bx/oNHmJg4ByFDk5GekYuUyQvRsVM/qKg4oWkzM5aBe/OBmLp1+/A+67btrHiNTEI3YLV0h4626N3HE50727F6W4t37f3jH12goeGBtet2Yty4mQgKnsSztZV1KNzcY6CuMYCXLyamQXyOdpfurqyhys51d4fl4HCMmRKEyVMDERplhQFBehgSbYtRiQOQlBaCjJwo7NxTgGvXK3D//m1WdlzEnbtXUXZsO/v3BWLz1nzcu3cL5yqO14gnM5DHgs4SYkg5KTu6C0ODDODIxLZy7wqvYH0sWDYFVTcq8erlE9y+fQtFWw9g/sL1CBmSjEH+47ngnTrZo3ZtNXz9DXXX6bMsrcM+6rEXdeGp8wzerr0N7+ojWYeFTWaS+6BLl36swdiDZeze+PzznqwUofkhk2FoOAitWlnAlF0MoUNTudzUBdizpytsWQPS3CKET3GlLN5bzRmd1Hyg4zEGtoFDkDkrARuK5mPtxvnYvnstk/gsKi6eYHeWU+z3v46167dg2/bD2FS0D4vzVsHeqzdrEOvi2Il9qGQZu+qm4j8jnjwWdJYQQ8rHq9evMGdaFEYOMYO1iwq7nRvzdYVHjpfiyZP7rIbei5CQCazeHY9JKQt4qZCRuQSurlH47HNVlqV7snqZZNZjIrPGIMvUTZoa8HPUA2JmHoQ+6gOYjIOZqENZtrbnDUoqVWrXUedZfXBgAi83+tkPx0DfMRg6LIXPBqRM78wuCDpvZh7Cv97MPBQ9e7mhO/veTZuaoF5jc/TQDkJkzDSU7t+NZ88eMpGv8br6zp3ruHHzOk6fucQXDy9gF+aEifMQGJwIzwAHpE4Pw7pNC7GHlSN0ESg65LGgs4QYUj4qKsoxdqQ9Ioaaw5HV1+MnB+FoeSlOny3D3CUJ8A8OwJAhKaxU2IHlK4pY1hzCJzB9950Wz7pff90T37EG4rff9uW9HvWZ0PSR5llTY9CBZeNOnR34SKObezQcHCPRpq017xGhTO/iGoOZOSt5Ha7W2xNWVkOhqe2Nlq0seRlCdTYN5qgymek91K9Nwteuo4EWLS3RoYMdNPq4swZtOqZOWy6ss7xWhes3LjOpb7LjS3xBcfHW/QhmDd7JUxaxhu5czJq9FDv2rELYKFd4BhkjLXsUK1MUe4oreSzoLCGGlI9Na3MQFqSPiGHmiIx3ZrfzxThWvhfJ00Ph5G2Abj3sER2TheERabwbjoQjiWvX7skyrwbvq6ZGYN1vNFlj0Qj1+KCLHq+52zPpDI0CeTni7DISfn5jYW0TzrK2LS9XaB6Ijo4PEibOgYtLFG9o0tC6vsEgGLOaWpuJrKXtA1VWitD3onir1las5nZEu3bWaN3Ggr3XD1EsW8+YmQ9bu2HsQolC5vQVKNi4F+vW70J2ziqs27ALi5cUImbUdMyasxZDWdmTt3QTVm+cCQun9uhj1BDqZo2wasMc8a+imJDHgs4SYki5ePv2DeZljEBkqDni492QnjMKm7ctx6qCGYhPcYFpP11WA6uz7KjNSgY7tGWZlrLs198IQtetq8ln5gl91hq8FKGRxEaNTdCwkTHP7oMDE2FqGvwvOWkAhuaBUF/2t98KjUzK5lS39+8fyQd7aK4IZefOKvZ8Squ7Ryz/egMDf3bOgf0uNqxUGczq9ihWn0fCxS2KlTvu7Ptbow674Nq3N+Ndi23Yz6Hfr2s3B35ncHWLwcRJ89Cv33BMmbIE6Zk5iJ/kD/N+raGi+TVChtvj/ft34l9H8SCPBZ0lxJBycfNqBeYlBiBllBtmzhmNxIxhyFowAeExwTCxM4OpYx80baHL5DBk2diAyczkrcvqaCZvw0b6aNbMBI0bG7GSpBe7ANRYeaLHB2IaNzHmmd3cMpSXEb37eLDsasnF7q7qyuR1Qu/ebqwGd+bdfzo6fkzscXx+iYlJEC9V3JjMngOouy+AfRzFsr4dz+rafX34ypsBXmOYvG7s56ri73/vyi+2tu1s+V3kyy9U2c8X7hhU65uaDUZsXBYmJc/HwtyN8PaJg/fAsejcxZPPXrR37ww906YwNGuO8xXff0yJIkEeCzpLiCHl4vieQuSM88PclECMTvDA5OxwDE0bh3otjJkcurDorwNNfRMmiz6TWp1nQ8rKDVnJ0aSZKS8LqJ6mrjwT00AuoJGRP++e68LkpcyqqeUFDQ0vnpXVenvwnpRu3Z155qUZe7SYwMBAGDr3D5jA55pMz1qGQ4dPYUV+MZaz18rVWxE5Mh2BQRNZuRGOgMETYMnq93bs+zdtSheZHmtQuvNFCnXr9ma/ax92wRjwLE+/96jR01F27Ayvs6n3RUubJnBZ8WkBzdgFZ2DTHSZWzaHZ92usWb9A/OsoHuSxoLOEGFIe3r1/j4MlG3Bg1TTMSvDGyFgX+IbHo5mKDb78sifqfKWJTqrGUGGvRk2Z3Kyu/vZbTS5zu/b2PIPWY7d5ahgGBSfyvUVK9hzhgzeWVqG8i05Ly5sLTSUETVnV1RsEM/Ng3vVnbRvGRyN793Fj7/FFyJAk7Np9BFU37+LRoye4d/8R3xKtZE8Zdu4uw+WrN7F95yFWj8+DpfVQdGV1tnZfX3TsZMcaqobsLuDALhJjJnJv3o1IA0UNGmjg88+6oHv3fsiakY+MjFx+l6C7D/3+1Fb4ug5rR6jpwNS6OdSZ2EmpI8S/kOJBHgs6S4gh5YG2I6s4V449+elIG+uKAX6eTF5DfP7P7rxmpsGWBg2NWWbWQ7uOVqx2NmLZ0RSqrJTQM/CGhrYLE8aBNSqnYNnyzXxvvqXLNmPuvDV8zkj8mGwksno2dfIiLnP7jnbQ1R2E7j1ceFlibRPKyhFXns1Dhybh4OGTOHX6Iq5cu8kuurfYXXoEV67eQNmR01i4qICVD6P5z6LGoUoXey5y23YWrAzqziTuwvvTqR+d+s5pGdnXddjFyV40YPT119po1MgAhob+7EJgpVJjQ5bFsxHDyhMbuxHo0bsfdC3bQF23LvyDzBW2ziaPBZ0lxJDy8ObtB+zYsRFzpgRjQUYI9PTs8cWX2vj2u76iDGro1F0fpvYWcBpgDxN7I3TsYgptVpoMiXKBtp4dy5jeCAmZhBUri7nUe/cdw5q12zBj5gp+26etzahsqM9LF3MmlT3P+E2bGfPauE4dVg+zO0NA4Djcvf8QZ89d5ls1LFpcgBnZ+SjYuBs2tsP4BUUzAal776uvmLC1+0BFxZH3jjRo0JeXSF/X6cHKEFYu1WHftzb7/Bs11jagu4w6n3D1+Wc92YVgzcsQmj6rruGBZHbR0UtTyxda+l2hb1IfDm49cP/BbfGvpFiQx4LOEmJIebhw8SZGxkUgK9Eba2dFQ0fbFt+xRiJN9P+6jhbLgF1ZHdqXNQRN0KqtCTSZyKpqDujQRQttO2qwDGjEp54GBk7A3PnrsKloL9/xadWabRgdPwN2/cL5TL0+Gj5Q1x7EvtYT/ewjuNzNmpsz+XoxSdV5w3Lp8iIksYZd/Ngc9nUsk/fxZDWzKystTNjdgyZTaaNJEyM+4NORZX4qgajHhMoK6kGhu8tXX6pwies3oJ4ZbV77N26sy0sWW7tQ9rsMZFm+H3wGjuFD9Y0a6qB5c2PEjJrBGq5JcHY1Y43HBrB36IwLF06JfyXFgjwWdJYQQ8rDwYNnYOPijklx7lg0IwY91CyZcEI21TFwRKtWxuxlifasFq1fry9Mjak/2YVJo8Mabf1YXeyPDh1s+VyR/i4jeb9wxYXrKD9xAckp8/kATbMWFuit7s2EGcZKjzA+dP4dDb3X02MNPkNWljjxhl3c6Blc4KasQdqCfQ1l1tq11dlLg2VhLX4XadfelncVdmaZullzeo8t/1yH/R7U700jmJSJm7cwYpmaXQy8b50mY2myjG/A4pbo08cVamouaNPGmN2VuuEff1fh3YJT0pYhLmYQ7Pu1g1v/rjh0SDE3ryePBZ0lxJDysHx5MdqqmiNh/CDMzwyDmrY5evQYgM7d9ZC9IBHBwUnQ1w9AMyYb3eIbNdLjPRidOtvzIXIa2qaPjRubQEdnEIYOn4rIuEyEjsxApy4uaNzIHJ06OaJXH280aGrH6tdQDA6ezC4Ue5ZZdUGr0GnOhzARSoVl725MQkFuvlyM1cqUeb+hxiA7pr38qHHYqbMdE9uUZ2lqCzRqpMOysgPLvobs+/ZhMvfkDcf69TX511AvDu33p6k5ACamAay0CWVliDu+/KIby/L0M3URHTcbWVPHYcggbfi49UTJznXiX0mxII8FnSXEkPKwZct+NGWZr19/C0zP9IeRFcuwTe1h2c8dV6+fZqXKDSQkzGG3fQP+n0/9wtRv3L2HM6tt+0ONlQr97IfB2CQQDo7DETZyNCJG+yA4egCGxUbDJygGHoMS4DEwkdXpEQgfm474tGxo2AxHo1ZOaNjACN/UUedy1andndf0fKprA/bz6umyLK3DRDbkGbVbNycmqg7Pvv/4eyf2OfXG9GOZ2JDdVaiHw4qXGW3a0NIzc3bMsrO6O3qyr6WShua50PwTc4sg6Op5Q6WzFb9QqVSh8kXfaAjSJ8Zj2jh3hA7SQ+meTeJfSbEgjwWdJcSQ8rB12wGWEU3QQ0sNA4N7wzvIAj7+oZi9aBrOV5zDhsKdKNlzACOjprLGFStDVF35XiA0RbWziiUioxOQu2IW0rISkT5zHKbPicLS1emYmBYIe+/uMHZsD98wVwSMCEVw7ADETHCFf4Ql3Ie6wChyKrr5JqFeEzPU/qwbatMystq9mbAGTDSaIUiZ1pBlYStWR7uzBp8vKyHcedce7UPSv38EHB0jYGoayEcdqRRp1472IOnNfk9hBTwNylhaDeH1vq/fWH6HoE17mrG6+rt6GlxqdXU33tiku8q46HHIGu+JhEh77N9fJP6VFAvyWNBZQgwpD7Nmr0adrw3QsWtfOPqqYmisJebmjce6zbNYI7AUqzcswPmLR7G+YCdr0IXxhlv37s5Q13RD3NhwpC9IQdbCJMxbOgGL8icja1YU5uclo7B4GYIi7eDg3RvREzwxLjUAEWNcETPRD2OSB2NSWjAyFyRgUF4+dCYuQUvWuGzQ2gD1W5owoWmEUxcdVHTRvbc22nTUY2VIbxgb+cLPbzw8B4yGVl9fODhFICgoEVpaA1imFuZ2N29uABdW69NEJxossrMLR+jQFIQMYccmQXyIn4b9GzWiu485f7+1TQhatjREW1a/D/Ifg2mJAUgYboN9pXLGVlimTV+Kr2prsjJAA01aqsI3tD/8hgzFgAAvll0HYtSkQdi+ZxkCAmPRoqUV73u2sBiGoRFxWLEhEyuZ+Bu3rsDiFemYMiMSMxdOwvpNC7Fo+VSEjLRDakYoy+KjsXB5OqvZE1hWj+VPJQgb5YKM7FgEjw2FXVwgtD1N0dehB/SdDaBpacqH8QcE68FvuCEsnbvAmR1PnRKJtIwFGBU3g19g1M1Hgz80fZWysgarnz0HxPK+cVo3SVNgg4In8sxOc7xpIhV1D9JuUi1aspKruTkvc2h0shlrWLZoYYKgsKlISxyBjHh3nDujmJvqkMeCzhJiSHnIXVLI/6Npltxn/1Tn85/9/JNAWyJ8WbsLvqnXFXET2X90VhoTaiZmZC/HxJSpiJ8UzbK7DbLmjkHR9hXYvG0FNm1bjoKiJSxbL0Fy5nAMjrDCuOSBfL5zRk4cEz+aL57tN0ANhv06YnQSa8S5dYOWSVOoGzeBnnVLhMXawidUH+bOHeAZpIOh4ZZwc+8BHw9VjI93RmZ2CgICJvB9/2iXKJrfTQMu/ezDWDkSw35/P/Tt680nUtHAUO6SjbyPnRYDU51NbQPaeId6Uxqx7F2nTh9WjujxiV1Uv/uHJCN32nhsyI7CzVtXxb+SYkEeCzpLiCHlYemyjWjU2BBdu/fnk5gaNdJnZYAemjQxQJv2jqjX0gmm5oE4fqoUx08cRuTokYiKS8SWXSsQNd4DE9OHYO3GeVi4bDJ2lRbgWHkpSg8UYULaUMQn+SNp6jBWr1P9PQpJmazxGOcGLYuW6GXYGMFRNrBy64luOg3ZcRNoW7aEo48WHAdqQseqDWvItoKrc3d4svf0d+iM6Jh+mDkvk/eDm5sP4WLTvG4qT8KHp7JGI23dQLuy0oy/EXzO9dTMpXwueNeuTujKGp/ULdmxYz/2Pg/eN//115p8JQ/V37TXiZ1TNNbPnYKy9TPx8vVL8a+kWJDHgs4SYkh52L7jIJ/51rmzA3qxjEZ7flAN2orVnz1ZYypy3EL01RvMGo/p8AuIhUpPM1hZj8DqNcXImDUSc3NTkLcqE7n5U1ljsxyXr5znm+vMXDCRiV6IA4e349CRndixex07lwgdm7boY9wUakZN4RGoDwvXnlDRqg91sxYw6NcOfc2aoa9RE+ibNoOxeQvYO3aGt4cawoKNMXN+NCalZrBSaCiXlAZmerAMzLdA62DBGoxOrNzw5HNUqLEYx160G9WwsBSMGJnBV9R7eY1iXx/M57Z06uTAG5PUjz5m7EzYO4yAp08Clk1LRfm2pVDU1Y/ksaCzhBhSHq5dv81k8OZy0GQkGjChF2Wzxs0sYWU3HB0692N/qM749lsjhAxNw7iEuUiiYehpI/lC2QUsWxdty8fpM2XYu78YJSxz04rw4yf24fTZI7hxoxK371ThwsWTGBrjgp4GDdBdrzE6atZDJ80G6KbbmGXrVjB2aA8Lu7YwY5mapo7qspcXk9rXozdGx/bHrNzxiByZCm+feL7/CE1ZpextaBQAd89RmJg4j88MtLIZxidThUdMwZx5a/kj+JatKMLa9bvYx2K+uyuVJTasDjdnktO8lbDwKbwr0NsvAQunT8H+wvl4q6DPgyePBZ0lxJByERaeyhqQfXj9SV161DD78ktaEaOJhg0N+OgfrVkcGSOUAcmpizA5YznmLs7G0tWZfL1g6YHNXOKDZTu54FeZ2OUnD/CeFTp/7fpFVrNWsvLFBz0NGzKhG6GjRkOoaDdix02hY90aZk4dYW7ThmXpTjBjx4YsYwcP0kdcrDti4hwQEjEALVtbMCk9+BMQQocmI4r9TkOHpfIheFvbYCa5P28k0r+BsrHPwNHInJbHHyuyZdt+5C3diLEsO1PpoarqwPveaU9AulhoqweH/rGYkjwR61f89PPiqzvksaCzhBhSLhISZrP60hoNGujB2SUS48bnMKn7MsGGIzp6Ku/DnsZu6ZT9RkRmIDo2i2Xs+diweQn2HSzG4aO7+CY0Z84dxcVLp3D12gVUXj7P9+m4fOUcrrFjes1amILeJs3Rrnc9tO9DcjdEZ61G6MzkVjVoCj2WqU3Zi7K0p7sajCxaYAD7fGKiPysVnGHlYIa//bUrVFTs+PwTmsvdoqURvvtOnZ1vi7//vSPfxsHNPQpTpy1FTGwmX0wwf/5arMinjL0dm4v2sH/HGvaeWNZgtmTllwu/EOgpCs6u0Rg4KAETJyWiYMNS8a+jeJDHgs4SYki5SEqex6d/Ur8uTQzKzy9G/JgsPqkpc/pyvo5wApM/ncmSPWsV0jNXYOrMxchnDSzafKbiwgmelanGrqqq5K/bt6vw8ME9PHhwF2XHdmPh0nQmcUO0VK3Lpe6gLkitQmKzl6pBE6ibNIMJE9uCZe0AX204O3eFr7cGxo/sj3GjXDAuZThatzXiM/xo+Jz2J2ne3BR+g8bAyiqINXz74rt62nxKK23os+/ACZ6h09IX8cUKNNNwExN7ce4G1vgM5gscaIsHmkbr6zeOlS5pmLtgAwJC4vhFoKiQx4LOEmJIuTh27BxGxWXBg9WplK3XrNuG9Kl5fFJS8JBkDA1Pw+gxMxEemYmgYWkIi8pBwLAElOwtQNmREhxh4p44uR8XLp1E2dHdLHMfYVn7PK+zL1w6wddQ9jJshta9vuNSt+stZGs142ZQN23BP+/DPtdmNbWJbVtWjrSGU/8urNHYGz7sFR5ijpx5E3Hs5C6Mn5ABG9swfiFSI5E2iDc0GgQdXT98/lkPNGtuxLcxzpm9GuGsxPL1HcNX3IyOz0JaRi5Wrd6CouK9fE43ZWpaiePsEo0pTP5pM5Yjf9VWVoPn4MSJC+JfR/EgjwWdJcSQcvHq1Rv+H08DHv6DJ/BROhLFiDXKunRzRodODnzUroeaF1q2sYOzezxCozJZCXIQp04f5Ptmj07yR96qbMRNGsy79xLTI6Bn05U1CHvAhpUVVGq0VavPXg243N1Zg5HE1rJohTa96zOxm8PSrh3snDqzOr4j3F1V4eelCSf7ThgWZo0tO1exi+Ucu4DOYvvOMkRFp7NXBhN0MiJGTGHyJvKRUZrOSnOzaSkazSSkFe60JrN1a0vYO4QjY2ouCjftxvQZK6Ct7ckHdWi9ZWzsNOQu3Yy85UW8J+Xp0+fiX0fxII8FnSXEkPIxJW0xVLrSntQD+S2ZlnnRkDRlNep1iGcZm2SYkpGHpSuKUVB8mDUOT7Ly4yi2lazDkGhHjBzvDf9wa2iat+aNwqZd66BVz7qs7PgOqvpN0IdlZzWj5rwM6dq3Me8NMbJpC33L1ujv0h0e7qq8pnZ07Mz7r308e2OAmypSk4bgxKmD7OftY43REyjdV86f+nucZdXykxV8cQItR1u7fiefoPXXv7ThS8Fo2qswa7Azq8O1+HYLwSGJWJK3EavX7uBPUiDxacIUraSfNmMlQtl7aHGDIkMeCzpLiCHlgyZDWdsOY0LTZPtoVpLMwsSkefDxHYeZs1bzPfWoRl25ZgfWFe5BSekJHDnOGoZVF7CntAAbNuVizcb5GBrjjGbdaqN1z3q816Mny9RUR5PoPfSaMOlb8uytbiTU09RYdHRRwQBPNSZ2T/gP7IuAgdoIDTZGkL8efAeoY8hgQ+zbV4TzF47j3PkLrFF6kwl9ARUXr/Huylu37/PPd5aU8dKJZKa52K1b097bOvjm654wMw9k7YQ5KNxcik3sVbLnKBz7R7Ia3YwP9Di7xSIpZTH0DAKwq+Sw+FdRTMhjQWcJMaR80K2XthgzNBoMXYPBsLAeikkpC3l9St1pM2auZI3GPKxYuRVbth7A5i37sWTFNmwo2osDB/dh46bF2H9oC4bHe6Oxymdow+pp6v3ooF4fHTUbMMGbMLEbo4NGg3/V1GZ2bVlN3QYG1q1hz0oQN5advQf0gZ+3JnzYx/6sznZx6oIRkf1Qsn89Kq+c4UIfKqPptNdwrJzV8dducbGvV93mklODkSZAWdsM4/uN0Ap52kCHtkxr1doUExNnsXLmAnbtPopevd3wf/+nio4qTsjMXo1hEZmwsAzFixevxL+KYkIeCzpLiCHlZDmrL2mJFe2+ZGoehNTJi/mInblFKK9h1xfu5mLt238C23YeZCXBcSROzoO2QzyCI0chJysGucsyMXCYNfT7dYGGeUdoWXZitXQL6Jo3h4FNG5atm6GrThP2sTHvBenBB2dYKeLeA54evTA02AgeXmrsIjOEC8vgzux8ZLw9+ns5s7vJBNZ4nI38lcUsQ19lmfsGfxLwo8dPcPP2XS42rWJfuWobUlIX8vf6DIzniwqoW4+2d4iOycRGlrGjYqfjm28NULuODrr1cEP+uhKY94vC7LmKubjgU8hjQWcJMaSc0FYHlLFp6Vc/+3DEjpouZrtx7BafhHwmzLwF61hZsh0HD5/CgUMn2e3/CFKzViEyYSGrTacjPTkUiZMGYexEP8SOdkVaehiix3rDYaAWuujUh4ZFC/T3U4etZ0/o2baFrm07mDp2hHX/zhgYqIuQIEM4e6jCM6AvHJxVYOPcDuoG3fBVbXVWO3fGN99ocTmpzj51+gKvrU+ducS3a7hy9Rbu3nuAew8eYe/+cqxes50PPqmqurDsPxJDQpMxesIc9HOOQ3c1b6hr+aJDFzf4Bydj9foSeHiPxYMHj8W/huJCHgs6S4gh5eXQ4ZO80diX5js7jmBlQDpiYqchc9pSJvFhXprkssbX8RMVvBSgDH6VlQPnKq7icPk1bNm2E1PGD0KYvw5GBOqxlyEG+lmzbGsKm34qMLBsAzOHjnCmPbgdOsCYfW7j0QO27t3g6N4dTp490N9HDZb9O8HEvjV0rLqgBWvcNWpsBnqKWJ06tC2xNr/4JiTMYo3A7Ygfm8031qF9u2kvkgcPH6Hs6GksWlIId/dYBAYmIpLdeajHY8jwdNSpawD3gYnwCkhGX6NQLMjdhCXLirB+wy7xr6DYkMeCzhJiSLmJGDEZKioOfGRvOu/b3YLZc1Zh1pzVrIE1n2+LQJvakMwk99HjguAnT1fiQNlFltG3Ymp6KhbNSseaJelYMHkIliQHoGBWDKZP8MOoUe4Y6K8Le/sO0NCvzzeDVDNuDFP7dnD26sU3bu/HBDe0awkrV2OoqnszmWm5mC5fEd+ipQkrmSz4kDqtbA8JnYTcJQU4zGrvq9duspr7Ln8WDtXRNHU1LSMPOazEyJieD9+ARISEpSFsZBbCo7KwLH8bL60ouytyF9+nkMeCzhJiSLnZtLEE//i7Kt98nUbxUlIXsNv4JDjRHOekeZi/cANWrt6G/QdP8N4FKgf2sVs/PbKDtu89d6EKR09eRfGOY1iYV4wluWuwfFo8di6egO25k5A40hFOrl3hOVATwyMdkJEzCkOinGDv0xsGrEHZ27gRHLxUWW3thtTpI6Fl6MKfOvbVl134Ei5an0gTtnR0fTF6TDafvUcXHZVGlVdu4MbNe+x1h99JNhbtQ/r0FfAbnIjYsbOwav0epKTlYeqMlSjYvJ//zjtKyvh7awrksaCzhBhSbt68eQv/gPF8sQHtSJoyeREfVqdty+LHzoTfoHFISJyLPXuPYd+BcuzcdRjr1u/ABta4XLNuJ+8j3rmrjNfh29nHeYuLMWvWcqzPjsX6aSOwKm0Y5syIQemhrbhedRkvnj/nTxTIXzcL+etnI2d+MhM6CiPHecB1kBm69nRAixa0WY42nzNO+3HX/kqN7zdCTywbMjSF30mS2QVItfXNW/dw5+593GRy79x9DAEhqZiUmosNBbuRlrkMcxcVInf5FpQeOIWDLMvTPig1CfJY0FlCDMnQA5S8B45BcEgSnzNy6MhprMjfgrHjcvj+0rQjKk3kp+mghSzDk9zbth9A4aY9PJvTq3BTKe85oXkbO0tPYu2SOViTFoK9y9Nx7UI53rx9z6W+f/8OfzbM+fPHsXHzUhRtX46U6RFw9+8D+8Ee6K7hj1Ytzfl+ILq6PqCHNX3+hToaNjbBF19q8NHDlPSliBqVhXUbSnCt6g6rsx/jYmUVz9BZOavY3aOM1dybsWL1di510uRcFG09iLOsnHpTA5478ynksaCzhBiSIUpKjrAGZATvhSjcuIfPo0hhMtM8DNqOl6Z+Ut93/JgZvNbdtbuMTw3dxW7tW5nk1NgksWkxQ9HWQ8hbVohlaRFYNzMe1ypPo+LSKawpXMgXI8zJnYyQCHt4DVBHyDAzhIywQmi0FZyHxcLQOhq6ev4wMA7C1GnLULRlHzy94lGvkQUTXBO9ertjbMJ8zM/djO0sQ5+ruMIfzUcjkwePnMWcRRuQv3YXKzmOoHDzXgyLmApbp1EoZbX1s+cvxH9tzYE8FnSWEEMyH8lg5Qdtvj5uQg4ypy+Fh2c0z9YjRqZh+PA0ODqO4H3FNAQ/Z+4aPntuczE9RWAH3+5sU1EpH7GkUcGNW8qQt2AOZo7xws7Vc7GuYD4S08NZVp2HgHArmNi3gZldG9g4dYB9/3awclFBb7sQVop4o0NnJ6hpBcDcOgIxY2aj4uJ1RMTMRJeeXhg4OBl7D57GqdOXcObcZd5jc/Dwad6gPXO2EsfZR+oSpP7tEdFZ7A4QgKjRs/HipWIu/folyGNBZwkxJPORd+/eIywsmTfUqNtvwsRZfCIRZXHaPbVrN2e+EQ3N1aaut63bD/Lh+ZLdR3jDsnDzHt73PW9RASsJ1mLTlgNYvyAJcxIGYcPKWUhLG4HQEDME+OtgUIAubF1VYOTYDXoDzKHhORQddWn1+UDoGQXD0i4SprYj0Vs7gNXJG9kFsRtOnuOgZx6BktJy3pd9sfI6a0SeYPXzSRw5fp43DvcfPImVa3dyqQcGpqK/90SUHTsv/gtrHuSxoLOEGJL5lMePn/IHH2Vk5iEsPAXGpgFo38GS75NHwo+MzsAalqF37DyEjayuppKEHmS0jwm1obCET4ml0sHNMx6TpixjMk/HlHgfLEiLRE56LIaHmCI+0h5ubj1gyjJ2X4sW0HTUgI7PeHTo6Qcbx1isWLUDS1dshatPAhyZzD7+k5C7rBiT0pcjYfJS3uVIO7SSyIWb9qJo22Hs3nscxdsOYQmrqYdGZiF4+DQkpC7B7n2K/2Swn4M8FnSWEEMyP8YalpFpmwLaTLJ5cxN06GDNN5ikAZIlSzfzHpEdrBFJWXvHrjIuGWXtRbmF/BEcAUGT0KPPIDRoYgNNPVNkZY7E6Ehn+Htrwt9HGw4OnWFj3xEW/VpBx6Ir2nZzQvO2LuhrHIa1haW81yUhNRcZM1ZhzuJNWLZqJ1asKeHzRWjD+WPlFayWpnO7WAY/hqPl59irAkvZ+4bHZCN7XiHP6jUd8ljQWUIMyfwUNAJJMqupeaBjR1s+7dPaehhsbIbxrjfaZ7qIr1ShHpFyHD12DsfLz2M2q79pkCQ8dhY6dPPGZ3X0YOtujLzFkxDAxHbp3xV2/drD1qE1K0UM0ULFFU1aOvGLQN14GHLzd+DQ0XPIy9+KrFlrYesxHmOT8/jckOtVd1gNXcl7OdYU7MX6jftx6Mg5/gg8qq33sN+DSpN372pW78dPQR4LOkuIIZmfgwYzaMCGVrdraAqPraOVKPQ8RnrkXf/+I/gcDaf+4Xw23aLcAtag3I+CjaVYtnIrxk5ahM7d/fBVw3YIjXDCpFEDMCzQGAEDNWBj2w1tepqiSRsS2x4NGppChWV5j8DJvGdlZ+kJlDBRM5ncawtK+UgjDcocO3EBW3ceQfGOI9hRcowdX+TlCc1/eVfDuvN+CfJY0FlCDMn8ElVVtzB0WBIfyHFkItNiWHpQKT1glB6qREPftMqdVq7QhjQ074Sej56YPB+LWdkya14Ba/iNR6suveA9yBIpYwYja/IILJiTAjvnIajbyBYNm9mhfgNjPk+kUQdXqGr6w9giDA4uo5GWtQqrN5TgwOFTuHXnPi5eqsKO3UdZhr6MW7fv4RFrF7x8+ZI/buPDhw/ib60ckMeCzhJiSObXQDPhFi7awGvs5NSFfL8OL+84vkDWtl8E7yakrchov45Zc9ZgDitFpqTnIjFpPtIzliB/9U7WACzC4mWrWMOzCIcP78LFi8ewan0BrPvHwcAqEi07uKBFW0fomg9D5x5e+Ka+BWp/a4qW7fsjKWM5a6Ce4jJTOfLk6TNR5Pf8I5Ue9LmyQR4LOkuIIZnfwrnzlXy5Fa09pAck0ZrJsRNm8z32wsJSeF1OE6lWsYbdho17UFBYwhuYR1j9feb8Vdy+/RiPnz5FxcXTrNG5Hvt25GPeolxMTF8J/2EZGJO4ACvW7kBE7EyYOcRB1ywcLbp4IDgiC2crruEGaxC+fv2aySwI/fGlrJDHgs4SYkjm97CntAyTkubx2YH0PEbaj2TMuJkIHz6FLzXLnr0Gc+evRx7L0vmrtvPFs/Q8xxVrdvJ6+NmzF3j46A72MLHXrV2GjVsO8N6Q/azhR92HcxdvwsQpSzFr0SZWdggjjG95/fxBzNDCi46VGfJY0FlCDMn8Xl6+fIVjx87yfTyyZqxA6pRFLGMvQ/bMfMxdsA7TspYjetQMOLnEoo+GN9Q0fGFsHQHfoFQkJOdiwZJiFGzehRWri5C3opg1CI9iPjtHfc+nzl5G0TaW6dlF8Km8QoZ+r3S19E9BHgs6S4ghmT+CJ0+eofLyDb5GkUoQ2jdvybLNWM+y8MLcTZiRvRLZOasxc/Za1qAsxow5GzAhNQ+jJy5AzPj5rNYuRUHxQf4qP3WJT8yikgMQ6ugtOw/xMkTZM/S/Qx4LOkuIIZk/Enr67+PHz3gD7+Kl63wwhWbf3bh1j8+uO3H6Ik6frcSGzfuQOn0VlqzcgbPnr+DOnfv8fYK4rNxgZQavncUGoXvgGCRnLuafy0iQx4LOEmJI5r8JlQyv37zhZQtl9fsPHvNV52VHz+H+/UdiT8aHf30UPv9hVt68fT/07IL4hSMjQR4LOkuIIRlF4O3bd9hZeoQvjJCRII8FnSXEkIyisHD5RoyfPF88kiHIY0FnCTEkoygcOnYGXXQ98YA1LGUEyGNBZwkxJKNIxCRko+rmHfFIhjwWdJYQQzKKBC3eXbuxRDySIY8FnSXEkIwiceHSdXTX9+Iz+WRksWsUjr6xWLC8UDxSbshjQWcJMSSjaNCCg+MnK8Qj5YY8FnSWEEMyigYtOnbyHYWLl6+LZ5QX8ljQWUIMySgiPkMTMHL8dPFIeSGPBZ0lxJCMIrK/7BSy5q0Sj5QX8ljQWUIMySgq6zftxskzl8Qj5YQ8FnSWEEMyisrw+KkIiZ4sHikn5LGgs4QYklFUjpSfha5dEF68VOznyPwnkMeCzhJiSEZRoemt5y5cwVu+REw5IY8FnSXEkIyM4kIeCzpLiCGZmsKjhw95eXLgyCk+iKMMkMeCzhJiSEbh+fAOU6fNQqNOpqhVuydqfdkDf2mkDRu/sXjysmYvTCCPBZ0lxJCMopO7aAlq/b0z2un6IG3mCuTMz4edRyg6Gvjh6euavZSMPBZ0lhBDMorNB9g5+uIvjQ1xovL7u6tev16F9+9r9qp28ljQWUIMySg272Fq5YH/a2GOy3eeieeUB/JY0FlCDMkoOqNixqPWXzrBwHUkjp+7Kp5VDshjQWcJMSSj6Ny5UQWLfgNR6/91wN9bGGPgiMk4ckY5BCePBZ0lxJBMTeDt6+fIzlmI9mq2LHt3xN+aGiFx1loxWnMhjwWdJcSQTE3i2ZNHmDV3Mb5ppYNaX/XGvIIDYqRmQh4LOkuIIZmaSFFhAWp93gVOQ1LEMzUT8ljQWUIMydRE7lddxN/r9YT1oAnimZoJeSzoLCGGZBQaGnWcsQjrtx3CmzfCZKgP794gNSWd1dodMCJ1CT9XUyGPBZ0lxJCMIvPhzQt0UTVBrb+qoI26C/p5RUFV3w21/tYJ7fT8cPEm7eBacyGPBZ0lxJCMIvPh/Tvs2rUHYTGToG/rj07azlC38Efk+Bxcuf1QfFfNhTwWdJYQQzI1CdpXW5kgjwWdJcSQjIziQh4LOkuIIRkZxYU8FnSWEEMyMooLeSzoLCGGZGQUF/JY0FlCDMnIKC7ksaCzhBiSkVFcyGNBZwkxJCOjuJDHgs4SYkhGRnEhjwWdJcSQjIziQh4LOkuIIRkZxYU8FnSWEEMyMooLeSzoLCGGZGQUF/JY0FniIXt9DMgv+aWoL/JYRkZGRkaBqFXr/wOPfMmXjXL30gAAAABJRU5ErkJggg==)
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![Climate Change in the Recent Past: A Scientific Exploration | Elan Ness-Cohn](data:image/png;base64,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)
ESSGrade-10
ESS
_________is the Earth's slow vibration as it spins on its axis.
- Eccentricity measures how much the shape of Earth's orbit departs from a perfect circle.
- The angle of Earth's axis of rotation is tilted as it travels around the Sun is known as obliquity.
_________is the Earth's slow vibration as it spins on its axis.
ESSGrade-10
- Eccentricity measures how much the shape of Earth's orbit departs from a perfect circle.
- The angle of Earth's axis of rotation is tilted as it travels around the Sun is known as obliquity.
ESS
_________explains the angle of tilt of the Earth's axis of rotation.
_________explains the angle of tilt of the Earth's axis of rotation.
ESSGrade-10
ESS
The following image shows____________.
![Eccentricity of earth's orbit. | Download Scientific 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- Precession is defined as the slow change in the direction of Earth's rotational axis.
- The angle of Earth's axis of rotation is tilted as it travels around the Sun is known as obliquity.
The following image shows____________.
![Eccentricity of earth's orbit. | Download Scientific 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ESSGrade-10
- Precession is defined as the slow change in the direction of Earth's rotational axis.
- The angle of Earth's axis of rotation is tilted as it travels around the Sun is known as obliquity.
ESS
Changes of seasons are caused by____________.
Changes of seasons are caused by____________.
ESSGrade-10
ESS
What change can be seen in living things as climate change?
What change can be seen in living things as climate change?
ESSGrade-10
ESS
The Earth's orbit is __________ in shape.
Earth's orbit is not circular or round but it's elliptical.
The Earth's orbit is __________ in shape.
ESSGrade-10
Earth's orbit is not circular or round but it's elliptical.
ESS
Earth orbits____________.
Planets of solar system revolves around Sun.
Earth orbits____________.
ESSGrade-10
Planets of solar system revolves around Sun.
ESS
What will happen if human impact of greenhouse gas is reduced? Changes in Earth's orbit, solar output, and other factors affect changes in the climate. Suppose if we removed the human impacts of greenhouse gas discharges what could be the climate doing currently on its own?
- If all the factors were removed then Earth will cool down drastically.
- If human impacts of green house gases are increased and all other factors are workin then Earth will warm up.
What will happen if human impact of greenhouse gas is reduced? Changes in Earth's orbit, solar output, and other factors affect changes in the climate. Suppose if we removed the human impacts of greenhouse gas discharges what could be the climate doing currently on its own?
ESSGrade-10
- If all the factors were removed then Earth will cool down drastically.
- If human impacts of green house gases are increased and all other factors are workin then Earth will warm up.
ESS
__________is not associated with climate change.
__________is not associated with climate change.
ESSGrade-10
ESS
What can be done to prevent climate change?
What can be done to prevent climate change?
ESSGrade-10
ESS
Milankovitch theory is based on 3 cyclical variations in the Earth's orbit around the Sun. ___________ is not one of these cycles.
Milankovitch theory is based on 3 cyclical variations in the Earth's orbit around the Sun. ___________ is not one of these cycles.
ESSGrade-10
ESS
The main causes of sea level rise ___________.
The main causes of sea level rise ___________.
ESSGrade-10